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Mathematics
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Mason
  • Member for 6 years, 3 months
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I am a mathematics educator. I have worked with many different populations including elementary, middle school and high school.

I am interested in good pedagogy and good mathematics.

I made my profile image using Desmos.

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36
Constructing an infinite chain of subfields of 'hyper' algebraic numbers?
Nov 26, 2018
18
Exploiting a Diophantine approximation of $\pi^4$ into giving a series of rationals for $\pi^4$
Aug 11, 2018
11
Proving $\int_0^r{(r^m-x^m)^{1/m}dx}=\frac{\Gamma\left(\frac{1}{m}+1\right)\Gamma\left(\frac{1}{m}+1\right)}{\Gamma\left(\frac{2}{m}+1\right)}r^2$
Apr 21, 2018
11
What's the sum of the reciprocals of the numbers that can be written as the sum of two positive cubes?
Sep 18, 2019
11
What is an example of a proof by minimal counterexample?
Nov 17, 2018
8
If $A$ is dense in $\Bbb Q$, then it must be dense in $\Bbb R$.
Mar 20, 2019
8
On the sets of sums $\sum\limits_{n=1}^\infty\frac{a_n}{n^s}$ with $(a_n)$ periodic and integer valued, for different values of $s$ natural number
Aug 13, 2018
7
Proving convergence of a bizarre sequence
Oct 21, 2018
7
What can we say about $f(x)=\prod_{n=2}^\infty(1-n^{-1/x})$?
Aug 27, 2022
7
Infinite Knight's Tour
Jun 30, 2018
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Ask not what MSE can do for you but ask what you can do for MSE!
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14
Is it OK to notify that I'll not be answering or commenting for some time?
12
Is satisfying $\sum_{i=1}^{n}{x_i^{y_i}}=r$ NP Complete?
11
Constructing an infinite chain of subsets of 'hyper' algebraic numbers?
9
Has anyone attempted to characterize chess mathematically?
8
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